The number of black pens sold by shopkeeper B is how much percent of that sold by shopkeeper D?
For shopkeeper A, Let the number of red pens sold be ‘x’. Then, the number of blue pens sold = 55% of x = 0.55x Now according to question, => x + 0.55x = 310 => x = 200 Number of red pens sold = 200 Number of blue pens sold = 0.55x = 110 Number of black pens sold = 110 × (9/11) = 90 Similarly, we can find the required data for the other shopkeeper too. 
Required % = (75/150) × 100 = 50%
Statements: E < S = F < G, H < A ≥ F ≤ B
Conclusion:
I. B > E
II. H ≤ G
Statements:
A < W ≤ T < Y = O; V < S > K ≥ F > O
Conclusions:
I). W < S
II). Y ≥ K
...Statements: B % C & Q @ F $ D; R % B # S
Conclusions : I. D % C II. B % Q III. R @ ...
Statements: A > C > W > S ≤ M ≥ N = T
Conclusion:
I. M > C
II. S > A
Statement: A ≥ B ≥ C = D > E, F > G = H ≤ C
Conclusion: I. C ≥ F II. F > D
...Statements: P ≥ Q > S< T > R = U
Conclusions: I. P < S
II. U = S
Statements: P ≥ Q, R > S, R ≥ Q, T = P < U
Conclusion:
I. R > P
II. U > Q
Statements:
J $ R % U % C
Conclusions:
I. R © C
II. J * U
III. C % J
What should come in the place of question mark, in the given expressions to make ‘T ≤ Z’ always true?
R > S = T ≤ U ≤ V _?_ W = X ≤ Y...
Which of the following expressions will be false if the expression V ≥ W > X = Y ≤ Z < A is definitely true?
